Strong converse inequalities and quantitative Voronovskaya-type theorems for trigonometric Fej\'er sums
Author:
Publisher
Constructive Mathematical Analysis
Subject
Applied Mathematics,Numerical Analysis,Analysis
Reference16 articles.
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2. \bibitem{Aral2016} A. Aral, H. Gonska, M. Heilmann, and G. Tachev, {\it Quantitative Voronovskaya-type results for polynomially bounded functions}, Results. Math. 70 (2016), 313-324.
3. \bibitem{BustaFejer1} J. Bustamante, {\it Direct and strong converse inequalities for approximation with Fej\'er means}, to appear.
4. \bibitem{ButzerGorlich1966} P. L. Butzer and E. Gorlich, {\it Saturationsklassen und asymptotische Eigens\-ch\-ten tri\-go\-no\-me\-tris\-cher singul\"arer Integrale}, Festschrift zur Gedächtnisfeier f\"{u}r Karl Weierstra{\ss} 1815-1965Arbeitsgemeinschaft f\"ur Forschung des Lan\-des Nordrhein-Westfalen, Bd. 33, K\"oln (1966), 339-392.
5. \bibitem{CzipszerFreud1958} J. Czipszer and G. Freud, {\it Sur l'approximation d'une fonction p\'eriodique et de ses d\'eriv\'ees successives par un polynome trigonometrique et par ses d\'eriv\'ees succesives}, Acta Math. 99 (1958), 33-51.
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